There is a curve in the shape of an arc, as shown in the figure. The length of the curve is 12M, and the center angle of the arc is 81 °. Find the radius r of this arc as __ (accurate to 0.1M)

There is a curve in the shape of an arc, as shown in the figure. The length of the curve is 12M, and the center angle of the arc is 81 °. Find the radius r of this arc as __ (accurate to 0.1M)

According to the meaning of the question, 12 = 81 × π × R
180,
The solution shows that r = 8.5 (m)
So the answer is: 8.5m

There is a curve in the shape of an arc with a length of 12m. The center angle of the arc is 81 degrees. Find the radius r of this arc Do you have anything more detailed

81/360*2*3.14*R=12
R is approximately equal to 8.5

The arc length is equal to the circumferential angle of the radius. What is the arc degree

Arc length formula: l = a * r
A here is the central angle of the arc length
A = 1 can be obtained from the meaning of the question
So the circumference angle = 1 / 2

Definition: the central angle of the arc whose arc length is equal to the radius of the circle is 1 radian. Who can help me explain this sentence - I'm Xiaobai

You must first admit that the ratio of any circle circumference to radius is a constant = 2 π. It is easy to prove that π is a fixed value in advanced mathematics. Divide the circumference of the whole circle into 360 parts, of which the arc length of one part corresponds to the circle center angle of 1 °, and the whole circle corresponds to 360 °, which is the angle defined by the angle system. In this way, the angle of 1 ° corresponds to 2 π R

What are the arc radius r, arc degree a, arc length L and T in the drawing Thank you! I'm here for track laying. Usually, the slope change point has an arc. For example; r=15000 a=16°t=2108 L=4189。

T is the tangent length
The length from the starting point of the arc to the intersection of the extension line connecting the midpoint of the arc and the center of the arc

The arc length is 1800 and the distance from the arc length to the chord top is 275. How to calculate the radian

The arc length is C = 1800, and the distance from the chord to the arc top is h = 275. How many radians is the center angle a?
The arc radius is r
Rn+1=(1-(Rn*COS(C/(2*Rn))-Rn+H)/((C/2)*SIN(C/(2*Rn))-H))*Rn
R0=1400
R1=1423.6
R2=1424.38
R3=1424.38
R=1424.38
A=C/R
=1800/1424.38
=1.26371 radians